selector
Let be a collection of sets. A selector of is by definition a set where is a choice function on (that is ).
There is a different selector of for every choice function .
Title | selector |
---|---|
Canonical name | Selector |
Date of creation | 2013-03-22 16:35:46 |
Last modified on | 2013-03-22 16:35:46 |
Owner | porton (9363) |
Last modified by | porton (9363) |
Numerical id | 7 |
Author | porton (9363) |
Entry type | Definition |
Classification | msc 03E25 |
Related topic | ChoiceFunction |
Related topic | Collection |